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F. Camas-Aquino

Publications and source records attributed to F. Camas-Aquino.

2 recordsLinked to original sources

Radiative Response of Atomic Systems Illuminated with Approximate Spherical Vector Waves

The natural electromagnetic modes spontaneously emitted by an atom in free space are spherical vector waves (SVWs). Each SVW mode is uniquely linked to a specific dynamical--spherical--multipole--moment of the atomic system. In this work, we introduce a general formalism for evaluating spherical multipole transition rates under different boundary conditions, considering the superposition between a given SVW and the modes resulting from the boundary conditions. This formalism is applied to study the radiative properties of an atomic system trapped near the focus of a 4$π$ optical array. By appropriately selecting the external light field, the juxtaposed lenses of the optical array allow the atom to be illuminated with approximate spherical vector waves. Explicit expressions for the resulting multipole transition rates are presented as a function of the numerical aperture of the lenses. The feasibility of enhancing and inhibiting electric dipole-forbidden transitions using such an array, under current experimental capabilities, is briefly discussed.

physics.atom-ph↗

Morphological properties of 2D symmetric Airy beams extracted from the stationary wave approximation

We explore the morphological properties of symmetric Airy beams in the paraxial and nonparaxial regimes. We consider a 2D electromagnetic realization with a single transverse component of the electric field, and in the nonparaxial regime, the longitudinal component along the optic axis. The general structure of these beams is analyzed with the combination of several approaches: geometrical optics through the use of caustics, the asymptotic wave properties of the light field using the stationary wave approximation and numerical integration. The geometrical optics approach involves locating the critical points that are later used in the stationary phase approximation. In the paraxial regime the highest order of the roots is 3, while in the nonparaxial regime, the order can be of up to 6. The technique yields conditions to identify interesting features on the beam, like the number of waves interfering constructively/destructively at the critical positions. The results are confirmed by the numerical simulations. In this way it is possible to distinguish and classify phase singularities like optical vortices and dislocations. The developed algorithm could be used to study any structured light field.

physics.optics↗